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den301095 [7]
3 years ago
5

A real number between 13 squared and 14 squared

Mathematics
1 answer:
yuradex [85]3 years ago
6 0

If we find the square root of 13 ans 14 we get

sqrt(13) = 3.60555 <span>
sqrt(14) = 3.74166</span>

All Real numbers can be rational number and irrational number.

<span>We can write 3.7 as 37/10, which is the easy rational number and an irrational number within the range is sqrt (27/2)</span>

<span>Real number system is used in mathematics and statistics.</span>

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Convert 96 ounces to pounds.<br><br> 4 lb.<br> 5 lb.<br> 6 lb.<br> 10 lb.
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Step-by-step explanation: There are 16 ounces in a pound, so 96 divided by 16 is 6.

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3 years ago
What is the sum of the diagonals in a rectangle whose area is 25v3 and whose width is 5?
Nastasia [14]

Answer:

Sum of diagonals = 20 units

Step-by-step explanation:

A(rectangle)=25\sqrt 3\: units^2\\w(rectangle) =5\: units

To find: Sum of diagonals

A(rectangle)=l(rectangle)\times w(rectangle)

\implies l(rectangle)=\frac{A(rectangle)}{w(rectangle)}

\implies l(rectangle)=\frac{25\sqrt 3}{5}

\implies l(rectangle)={5\sqrt 3}\: units

Let the diagonals of the rectangle be d_1\:\&\:d_2\: units

Diagonals of a rectangle are equal in measure.

\implies d_1=d_2=\sqrt{l(rectangle)^2+w(rectangle)^2}

(By Pythagoras Theorem)

\implies d_1=d_2=\sqrt{(5\sqrt 3)^2+(5)^2}

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\implies d_1=d_2=\sqrt{100}

\implies d_1=d_2=10\: units

Sum \:of \:diagonals = d_1+d_2

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4 0
3 years ago
In a parallelogram WXYZ , W and X are adjacent interior angles the measure of X is three times the measure of W which equation g
Andrew [12]

Answer:

The required equation is \angle W+3\angle W=180^{\circ}.

Step-by-step explanation:

Given information: WXYZ is a parallelogram, W and X are adjacent interior angles and measure of X is three times the measure of W.

According to the properties of parallelogram, the two adjacent interior angle are supplementary angle and their sum is 180 degrees.

\angle W+\angle X=180^{\circ}            .... (1)

It is also given that the measure of X is three times the measure of W.

\angle X=3\angle W

Substitute this value in equation 1.

\angle W+3\angle W=180^{\circ}

4\angle W=180^{\circ}

\angle W=45^{\circ}

Substitute this value in equation 1.

\angle W=135^{\circ}

Therefore the required equation is \angle W+3\angle W=180^{\circ}.

3 0
3 years ago
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